2012
DOI: 10.1103/physrevb.85.125429
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Circular optical nanoantennas: an analytical theory

Abstract: An analytical approach is provided for describing the resonance properties of optical nanoantennas made of a stack of homogeneous discs, i.e. circular patch nanoantennas. It consists in analytically calculating the phase accumulation of surface plasmon polaritons across the resonator and an additional contribution from the complex reflection coefficient at the antenna termination. This makes the theory self-contained with no need for fitting parameters. The very antenna resonances are then explained by a simpl… Show more

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Cited by 63 publications
(87 citation statements)
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“…Such a device can be fabricated e.g. using nanosphere lithography and the single discs may be described as Fabry-Perot resonators [28,29]. A configuration with radii of 200 nm and separation of 30 nm was found to exhibit F tot ≈ 10 6...7 , and an efficiency η ≈ 0.32 at ν ≈ 26.6 THz with μ c = 1 eV.…”
Section: Efficient and Tunable Graphene Antennas For Strong Spontaneomentioning
confidence: 99%
“…Such a device can be fabricated e.g. using nanosphere lithography and the single discs may be described as Fabry-Perot resonators [28,29]. A configuration with radii of 200 nm and separation of 30 nm was found to exhibit F tot ≈ 10 6...7 , and an efficiency η ≈ 0.32 at ν ≈ 26.6 THz with μ c = 1 eV.…”
Section: Efficient and Tunable Graphene Antennas For Strong Spontaneomentioning
confidence: 99%
“…3 (b)]. This mode can be explained by a Fabry-Perot oscillation of surface plasmons that bounce between the top and bottom of the nanoring [37,38]. According to the multipole expansion [36], the new mode is an electric quadrupole (green dashed line).…”
mentioning
confidence: 99%
“…In order to understand the origins of the resonances for the perfect top nano-discs layer (R = 100nm, W = 200nm), we study the electric field profiles at λ = 550nm and λ = 600nm. The analytical approaches for circular nano patch antennas have been recently demonstrated [48,49]. Following the steps reported in the previous literature, the Helmholtz equation for metal-insulator-metal geometry is solved in the cylindrical coordinates using: Fabrication of MMAs requires lithography and liftoff processes which results in slanted sidewalls of patterned surfaces.…”
Section: Resultsmentioning
confidence: 99%